Figure shows three events `A ,B ,C` and also the probabilities of the various intersections (for instance `P(AnnB)=0. 07` ) determine `P(A)` (ii) `P(Bnn C )` (iii) `P(AnnB)` (iv) `P(Ann B )` (v) `P(BnnC)` (vi) probability of exactly one of the three events.

The accompanying Venn diagram shows three events, A, B and C and also the probabilities of the various intersections ["for instance", P (AcupB)=0.7]. Determine (i) P (A) (ii) P (Bcapoverset(-)C) (iii) P (AcupB) (iv) P (Acapoverset(-)B) (v) P (BcapC) (vi) Probability of exactly one of the three occurs.

The following Venn diagram shows three events, A, B, and C, and also the probabilities of the various intersections. Determine (a) P(A) (b) P(B nn barC) (c ) P(A uu B) (d) P(A nn barB) (e) P(B nn C) (f) Probability of the event that exactly one of A, B, and C occurs.

A and B are two events such that P(A)=0.54, P(B)=0.69 and P(AnnB)=0.35 . (i) P(AuuB) (ii) P(A'nnB') (iii) P(AnnB') (iv) P(BnnA')

If A and B are events such that P(AuuB)=3//4.P(AnnB)=1//4,and P(A^c)=2//3 , then find (i) P(A) (ii) P(B) (iii) P(AnnB^c) (iv) P(A^cnnB)

Let A and B be independent events with P(A) = 0. 3 and P(B) = 0. 4 Find(i) P(AnnB) (ii) P(AuuB) (iii) P (A|B) (iv) P(B|A)

Let A and B be independent events with P(A) = 0. 3 and P(B) = 0. 4 Find(i) P(AnnB) (ii) P(AuuB) (iii) P (A|B) (iv) P(B|A)

A, B, C are any three events. If P(S) denotes the probability of S happening, then P(A cap (B cup C)) =

If A and B are mutually exclusive events, P(A)=0.35 amd P(B)=0.45, then find (i) P(A') (ii) P(B') (iii) P(AcupB) (iv) P(AcapB) (v) P(AcapB') (vi) P(A'cupB')

If P (A) = 0. 8 , P(B) = 0. 5 and P(B|A) = 0. 4 , find (i) P(AnnB) (ii) P(A|B) (iii) P(AuuB)

If P (A) = 0. 8 , P(B) = 0. 5 and P(B|A) = 0. 4 , find (i) P(AnnB) (ii) P(A|B) (iii) P(AuuB)